which are the 5 constellation describing the properties of polygon
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Step-by-step explanation:
Do you ever look up at a night sky teeming with stars and feel lost with wonder? Maybe you've heard the names of constellations but don't have a clue as to how to begin to identify them? Don't worry, because with some simple orientation and a little information about what to look for, you can very quickly gain confidence in your ability to pick out any number of constellations that commonly appear in the night sky.
How do you get started? First, you should use books or online resources to thoroughly familiarize yourself with the basic shapes of the constellations. Then, when you're ready to see the real things, the very best advice for the novice stargazer is to get out into the countryside on a night with clear weather. City lights make stargazing an iffy proposition at best, and can seriously interfere with your ability to identify anything more than a random star or two in the sky. So visit a state park or some similarly secluded area, find a nice spot with a clear view of sky, grab your favorite camp recliner let the darkness of the night sky settle down around you, and get ready to familiarize yourself with some easily identifiable constellations!
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Properties
The properties of polygons are based on its sides and angles.
The sum of all the interior angles of an n-sided polygon is (n – 2) × 180°.
The number of diagonals in a polygon with n sides = n(n – 3)/2
The number of triangles formed by joining the diagonals from one corner of a polygon = n – 2
The measure of each interior angle of n-sided regular polygon = [(n – 2) × 180°]/n
The measure of each exterior angle of an n-sided regular polygon = 360°/n
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